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Learning Bilinear Models of Actuated Koopman Generators from Partially Observed Trajectories
Samuel Otto
, Sebastian Peitz
,
Clarence Rowley
Mechanical & Aerospace Engineering
Princeton Institute for Computational Science and Engineering
Research output
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Contribution to journal
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Article
›
peer-review
17
Scopus citations
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Dive into the research topics of 'Learning Bilinear Models of Actuated Koopman Generators from Partially Observed Trajectories'. Together they form a unique fingerprint.
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Mathematics
Basis Function
100%
Approximates
100%
Dynamical System
100%
Slow Manifold
100%
Eigenfunction
100%
Hidden Markov Model
100%
Kalman Filtering
100%
Predictive Model
100%
Expectation-Maximization Algorithm
100%
Dynamic Mode Decomposition
100%
Data-Driven Model
100%
Representation Learning
100%
Duffings Equation
100%
Engineering
Observables
100%
Actuation
50%
Eigenvector
50%
State Estimation
50%
Mode Dynamic
50%
Model Parameter
50%
Basis Function
50%
Fluidics
50%
Kalman Filter
50%
Expectation Maximization Algorithm
50%
Invariant Subspace
50%
Predictive Control Model
50%
Keyphrases
Standard Kalman Filter
16%
Control-affine Dynamics
16%
Bilinear Approximation
16%